6 62 in each case determine the force p required to maintain

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6 62 in each case determine the force p required to maintain

Forcein mechanicsany action that tends to maintain or alter the motion of a body or to distort it. The second law says that when an external force acts on a body, it produces an acceleration change in velocity of the body in the direction of the force. The magnitude of the acceleration is directly proportional to the magnitude of the external force and inversely proportional to the quantity of matter in the body.

6 62 in each case determine the force p required to maintain

This principle of action and reaction explains why a force tends to deform a body i. The deformation of a body can usually be neglected when investigating its motion.

Because force has both magnitude and direction, it is a vector quantity. The representation of forces by vectors implies that they are concentrated either at a single point or along a single line.

This is, however, physically impossible. On a loaded component of a structure, for example, the applied force produces an internal force, or stressthat is distributed over the cross section of the component. The force of gravity is invariably distributed throughout the volume of a body. Nonetheless, when the equilibrium of a body is the primary consideration, it is generally valid as well as convenient to assume that the forces are concentrated at a single point.

In the case of gravitational force, the total weight of a body may be assumed to be concentrated at its centre of gravity see gravity, centre of.

6 62 in each case determine the force p required to maintain

Physicists use the newtona unit of the International System SIfor measuring force. A newton is the force needed to accelerate a body weighing one kilogram by one metre per second per second. In countries still using the English system of measurementengineers commonly measure force in pounds.

One pound of force imparts to a one-pound object an acceleration of Article Media. Info Print Cite. Submit Feedback. Thank you for your feedback. The Editors of Encyclopaedia Britannica Encyclopaedia Britannica's editors oversee subject areas in which they have extensive knowledge, whether from years of experience gained by working on that content or via study for an advanced degree See Article History.

Learn More in these related Britannica articles:. Such an assignment of vector to point is called a vector field; examples include electric and magnetic fields.

In each case, determine the force P required to maintain

Scientists such as James Clerk Maxwell and J. Willard Gibbs took up vector analysis and were able to extend vector methods to the calculus. They introduced….

A tennis ball struck by a racket experiences a sudden change in its motion attributable to a force exerted by the racket. The player feels the shock of the impact. The fact that the string prevents this is taken into account by assuming that it is in tension and also acts on each mass.

When the string is cut just…. History at your fingertips. Sign up here to see what happened On This Dayevery day in your inbox! Email address. By signing up, you agree to our Privacy Notice.I don't want to reset my password. Enter your email below to unlock your verified solution to:. About us. Textbook Survival Guides.

Determine the magnitude and direction

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In each case, determine the force P required to maintain. ISBN: Get Full Solutions. Problem In each case, determine the force P required to maintain equilibrium. The block weighs lb. Step 3 of 3. Textbook: Engineering Mechanics: Statics Edition: Author: R.

Hibbeler ISBN: Other solutions. View Full Material. People also purchased.In physics, when frictional forces are acting on a sloped surface such as a ramp, the angle of the ramp tilts the normal force at an angle. When you work out the frictional forces, you need to take this fact into account.

Normal forceN, is the force that pushes up against an object, perpendicular to the surface the object is resting on.

In other words, the normal force is the force pushing the two surfaces together, and the stronger the normal force, the stronger the force due to friction. What if you have to push a heavy object up a ramp? Say, for example, you have to move a refrigerator. You want to go camping, and because you expect to catch plenty of fish, you decide to take your kilogram refrigerator with you.

The only catch is getting the refrigerator into your vehicle see the figure. The refrigerator has to go up a degree ramp that happens to have a static coefficient of friction with the refrigerator of 0. The good news is that you have two friends to help you move the fridge. The bad news is that you can supply only newtons of force each, so your friends panic. The minimum force needed to push that refrigerator up the ramp has a magnitude F pushand it has to counter the component of the weight of the refrigerator acting along the ramp and the force due to friction.

The first step in this problem is to resolve the weight of the refrigerator into components parallel and perpendicular to the ramp. Take a look at the figure, which shows the refrigerator and the forces acting on it. The component of the weight of the refrigerator along the ramp is. When you know the component of the weight along the ramp, you can work out the minimum force required to push the refrigerator up the ramp. Because the static coefficient of friction is greater than the kinetic coefficient of friction, the static coefficient is your best choice.

After you and your friends get the refrigerator to start moving, you can keep it moving with less force. You also need the normal force, F Nto continue. You can verify this by letting theta go to zero, which means that F N becomes mg, as it should.

So the minimum force required to overcome the component of the weight acting along the ramp and the static force of friction is given by. You need newtons of force to push the refrigerator up the ramp. In other words, your two friends, who can exert newtons each, are enough for the job. You must battle gravity and friction to push an object up a ramp.When you rise from soaking in a warm bath, your arms may feel strangely heavy. This effect is due to the loss of the buoyant support of the water.

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What creates this buoyant force? Why is it that some things float and others do not? Do objects that sink get any support at all from the fluid? Is your body buoyed by the atmosphere, or are only helium balloons affected? We find the answers to the above questions in the fact that in any given fluid, pressure increases with depth. When an object is immersed in a fluid, the upward force on the bottom of an object is greater than the downward force on the top of the object.

The result is a net upward force a buoyant force on any object in any fluid. The buoyant force is always present in a fluid, whether an object floats, sinks or remains suspended.

The buoyant force is a result of pressure exerted by the fluid. The fluid pushes on all sides of an immersed object, but as pressure increases with depth, the push is stronger on the bottom surface of the object than in the top as seen in.

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For example, consider the object shown in. The magnitude of the force on the top surface is:. Thus, the net upward force on the cylinder due to the fluid is:. Although calculating the buoyant force in this way is always possible it is often very difficult. A simpler method follows from the Archimedes principle, which states that the buoyant force exerted on a body immersed in a fluid is equal to the weight of the fluid the body displaces.

In other words, to calculate the buoyant force on an object we assume that the submersed part of the object is made of water and then calculate the weight of that water as seen in.

Calculating the Force Needed to Move an Object Up a Slope

Archimedes principle : The buoyant force on the ship a is equal to the weight of the water displaced by the ship—shown as the dashed region in b. The reasoning behind the Archimedes principle is that the buoyancy force on an object depends on the pressure exerted by the fluid on its submerged surface. Imagine that we replace the submerged part of the object with the fluid in which it is contained, as in b. The buoyancy force on this amount of fluid must be the same as on the original object the ship.

However, we also know that the buoyancy force on the fluid must be equal to its weight, as the fluid does not sink in itself. The Archimedes principle is valid for any fluid—not only liquids such as water but also gases such as air. We will explore this further as we discuss applications of the principle in subsequent sections. The Archimedes principle is easiest to understand and apply in the case of entirely submersed objects.

In this section we discuss a few relevant examples. In general, the buoyancy force on a completely submerged object is given by the formula:. The buoyancy force on the cylinder is equal to the weight of the displaced fluid. This weight is equal to the mass of the displaced fluid multiplied by the gravitational acceleration:. Buoyant force : The fluid pushes on all sides of a submerged object. However, because pressure increases with depth, the upward push on the bottom surface F2 is greater than the downward push on the top surface F1.

Therefore, the net buoyant force is always upwards. However and this is the crucial pointthe cylinder is entirely submerged, so the volume of the displaced fluid is just the volume of the cylinder seeand:. Archimedes principle : The volume of the fluid displaced b is the same as the volume of the original cylinder a.

This is the same result obtained in the previous section by considering the force due to the pressure exerted by the fluid.

Consider the USS Macon, a helium-filled airship shown in. Ignoring the small volume of the gondola, what was the buoyancy force on this airship? If the airship weighedkg, how much cargo could it carry? Assume the density of air is 1.I don't want to reset my password. Enter your email below to unlock your verified solution to:. About us. Textbook Survival Guides. Elite Notetakers. Referral Program. Campus Marketing Coordinators.

Log in Sign Up. Forgot password? Register Now. Already have an account? Login here. In each case, determine the force P required to maintain.

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ISBN: Get Full Solutions. Problem In each case, determine the force P required to maintain equilibrium.

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The block weighs lb. Step 3 of 3. Textbook: Engineering Mechanics: Statics Edition: Author: R.If we neglect friction between the body and the plane - the force required to move the body up an inclined plane can be calculated as. A body with mass kg is located on a 10 degrees inclined plane. The pulling force without friction can be calculated as. The calculator below can be used to calculate required pulling force to move a body up an inclined plane.

The weight of a Tesla Model X is kg. If the Tesla is moving along the inclined roads with the same speed - the work done by the forces after 1 km can be calculated as. Add standard and customized parametric components - like flange beams, lumbers, piping, stairs and more - to your Sketchup model with the Engineering ToolBox - SketchUp Extension - enabled for use with the amazing, fun and free SketchUp Make and SketchUp Pro.

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6 62 in each case determine the force p required to maintain

Some of our calculators and applications let you save application data to your local computer. These applications will - due to browser restrictions - send data between your browser and our server. We don't save this data. Google use cookies for serving our ads and handling visitor statistics. AddThis use cookies for handling links to social media.

Please read AddThis Privacy for more information. If you want to promote your products or services in the Engineering ToolBox - please use Google Adwords. Search the Engineering ToolBox. Privacy We don't collect information from our users. Citation This page can be cited as Engineering ToolBox, Modify access date. Scientific Online Calculator. Make Shortcut to Home Screen?The important thing with pulley problems is to realize that the tension in a single rope is constant for ideal pulleys.

So if you pull one end of the rope with force P, then the rope has a tensile force P all the way through it. Keeping that in mind, you can figure out how much force you need by "cutting" each of the ropes on the pulley attached to the weight and see how much mechanical advantage you get.

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For example, on the first one, to cut the bottom pully free from all of the ropes, you would need to make 4 cuts. Letter c is divided 9 times. I just found that out by using up my chances on my assignment. The cutting method is still valid for the last one if you isolate each pulley and cut each rope, excluding the one holding the weight. So, starting from P cut the 3 ropes on that pulley, then cut the 2 on the next, then the 2 ropes on the next, then the 2 on the last pulley without cutting the weight off, I guess?

I hope that makes sense to someone because it doesn t make much sense to me still. Trending News. Trump identifies another hoax: The coronavirus.

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Praising coach Nick Saban, Trump calls him 'Lou'. Maxwell wrapped cellphone in tinfoil 'to evade detection'. In each case, determine the force P required to maintain equilibrium. The block weighs lb. I don't know where to start. Answer Save. V -Pas. I assume the pulley's are massless.

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Thank you so much Jake. Still have questions? Get your answers by asking now.


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